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International Journal of Computational Engineering Research||Vol, 03||Issue, 5||<br />

Improved Performance for “Color to Gray and Back”<br />

For Orthogonal transforms using Normalization<br />

Dr. H. B. Kekre 1 , Dr. Sudeep D. Thepade 2 , Ratnesh N. Chaturvedi 3<br />

1 Sr. Prof. Computer Engineering Dept., Mukesh Patel School of Technology, Management & Engineering,<br />

NMIMS University, Mumbai, India<br />

2 Professor & Dean (R&D), Pimpri Chinchwad College of Engineering, University of Pune, Pune, India<br />

3 M.Tech (Computer Engineering), Mukesh Patel School of Technology, Management & Engineering, NMIMS<br />

University, Mumbai, India<br />

ABSTRACT:<br />

The paper shows performance comparison of two proposed methods with Image transforms alias<br />

Cosine, Sine, Haar & Walsh using Normalization for „Color to Gray and Back‟. The color information<br />

of the image is embedded into its gray scale version using transform and normalization method. Instead<br />

of using the original color image for storage and transmission, gray image (Gray scale version with<br />

embedded color information) can be used, resulting into better bandwidth or storage utilization. Among<br />

the two algorithms considered the first algorithm give better performance as compared to the second<br />

algorithm. In our experimental results first algorithm for Discreet Cosine Transform (DCT) using<br />

Normalization gives better performance in „Color to gray and Back‟ w.r.t all other transforms in<br />

method 1 and method 2. The intent is to achieve compression of 1/3 and to print color images with<br />

black and white printers and to be able to recover the color information afterwards.<br />

Key Words: Color Embedding; Color-to-Gray Conversion; Transforms; Normalization; Compression.<br />

I. INTRODUCTION<br />

Digital images can be classified roughly to 24 bit color images and 8bit gray images. We have come to<br />

tend to treat colorful images by the development of various kinds of devices. However, there is still much<br />

demand to treat color images as gray images from the viewpoint of running cost, data quantity, etc. We can<br />

convert a color image into a gray image by linear combination of RGB color elements uniquely. Meanwhile, the<br />

inverse problem to find an RGB vector from a luminance value is an ill-posed problem. Therefore, it is<br />

impossible theoretically to completely restore a color image from a gray image. For this problem, recently,<br />

colorization techniques have been proposed [1]-[4]. Those methods can re-store a color image from a gray<br />

image by giving color hints. However, the color of the restored image strongly depends on the color hints given<br />

by a user as an initial condition subjectively.<br />

In recent years, there is increase in the size of databases because of color images. There is need to<br />

reduce the size of data. To reduce the size of color images, information from all individual color components<br />

(color planes) is embedded into a single plane by which gray image is obtained [5][6][7][8]. This also reduces<br />

the bandwidth required to transmit the image over the network.Gray image, which is obtained from color image,<br />

can be printed using a black-and-white printer or transmitted using a conventional fax machine [6]. This gray<br />

image then can be used to retrieve its original color image.<br />

In this paper, we propose two different methods of color-to-gray mapping technique using transforms<br />

and normalization [8][9], that is, our method can recover color images from color embedded gray images with<br />

having almost original color images. In method 1 the color information in normalized form is hidden in HL and<br />

HH area of first component as in figure 1. And in method 2 the color information in normalize form is hidden in<br />

LH and HH area of first component as in figure 1. Normalization is the process where each pixel value is<br />

divided by 256 to minimize the embedding error [9].<br />

The paper is organized as follows. Section 2 describes various transforms. Section 3 presents the<br />

proposed system for “Color to Gray and back”. Section 4 describes experimental results and finally the<br />

concluding remarks are given in section 5.<br />

www.<strong>ijcer</strong>online.com ||May ||2013|| Page 54

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